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A Note on 2-Hypersurfaces of the Nearly Kählerian Six-Sphere
Authors: Ahmad Abu-Saleem, Mihail B. Banaru, Galina A. Banaru
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Abstract
It is proved that hypersurfaces with type number two in a nearly K\"ahlerian sphere $S^6$ admit almost contact metric structures of cosymplectic type that are non-cosymplectic.Ahmad Abu-Saleem
Al al-Bayt University Marfaq Jordan
E-mail:
Mihail B.Banaru, Galina A.Banaru
Smolensk State University
4, Przhevalsky Street
Smolensk – 214 000
Russia
E-mail:
Al al-Bayt University Marfaq Jordan
E-mail:
Mihail B.Banaru, Galina A.Banaru
Smolensk State University
4, Przhevalsky Street
Smolensk – 214 000
Russia
E-mail:
Fulltext
– 0.11 Mb
Contents
- Semi-symmetric isotopic closure of some group varieties and the corresponding identities
- Factorizations in the rings of the block matrices
- Inclusion Properties of Certain Subclass of Univalent Meromorphic Functions Defined by a Linear Operator Associated with the $\lambda$-Generalized Hurwitz-Lerch Zeta Function
- Interpolating Bézier spline surfaces with local control
- A Note on the Equivalence of Control Systems on Lie Groups
- Viscous flow through a porous medium filled by liquid with varying viscosity
- Invariant conditions of stability of unperturbed motion governed by some differential systems in the plane
- A Note on 2-Hypersurfaces of the Nearly Kählerian Six-Sphere
- Post-quantum No-key Protocol
- Some estimates for angular derivative at the boundary
